Central symmetry: corrected 5th grade math exercises in PDF.

Central symmetry with corrected exercises in 5th grade remains paramount to the student’s understanding. In addition, the student must know how to construct the symmetrical shape of a figure by a symmetry of center O using a ruler, a compass and a protractor. Central symmetry is a type of symmetry in which an object is identical to its image in a mirror placed at the center of the object.
The center of symmetry of an object is the point in the middle of the object, around which the central symmetry occurs. In geometry, we can construct a center of symmetry of an object using a ruler and compass. First, draw a circle around the object using the compass to draw a circle the same size as the object. Next, place the ruler on the object so that it is parallel to one side of the object. Moreover, it must pass through the center of the circle. We then mark the point of intersection between the ruler and the circle, which is the center of symmetry of the object. With this chapter, you will develop skills in using the various conservation properties of central symmetry on lengths, perimeters, ires, or angle measurements. In addition, these corrected exercises allow students to identify their mistakes and therefore fill in their gaps in the fifth grade.

Series of exercises on central symmetry

Exercise #1:

Construct the symmetric of each of the following figures with respect to point O.

Central symmetry.

Exercise #2:

Construct the symmetric of each of the following figures with respect to point O.

Central symmetry.

Central symmetry.

Exercise 3 Central symmetry :

Indicate in which zone each of the following is located:

  1. The symmetric of point A with respect to point O.
  2. The symmetric of point A with respect to point B .
  3. The symmetric of point O with respect to point B .
  4. The symmetric of point B with respect to point O.
  5. The symmetric of point C with respect to point O.
  6. The symmetric of point C with respect to point B .

Central symmetry.

See the answer key for this exercise.

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